Is the number of the boys in the class is more than the number of the

Let Boys - B, Girls - G and Total student - T. We need to find whether B > G?

(1) \(\frac{B}{T} > \frac{G}{B}\) - B will always be greater than G.

Take examples:
a. Let T-10 , B -7, G-3 .... \(\frac{7}{10} > \frac{3}{7}\) - Yes .. If we go below than this, we can get B > G but will not satisfy the statement 1. Check below

b. Let T-10 , B -6, G-4 .... \(\frac{6}{10} > \frac{4}{6}\) - No

A D / B C E

(2) \(\frac{B}{G} > \frac{G}{T}\) - INSUFFICIENT

Take examples:
a. Let T-10 , B-6, G-4 .... \(\frac{6}{4} > \frac{4}{10}\) - satisfy but Boys are more than Girls

b. Let T-10 , B-4, G-6 .... \(\frac{4}{6} > \frac{6}{10}\) - satisfy but Girls are more than Boys

'A' is the winner.